Question

QUESTION 1 The samples are necessarily considered a dependent when a. repeated measures are made on...

QUESTION 1

The samples are necessarily considered a dependent when

a. repeated measures are made on the same subjects
b. both groups consist of males
c. both groups consist of 8th grade pupils
d. any of the above is true

QUESTION 2

Observations are dependent when

a. the same subjects have been used for both sets of observations
b. subjects have been matched on some variable related to the varialbe observed
c. either of the above is true
d. the mean of X equals the mean of Y

QUESTION 3

The test between two dependent means requires that one must take special account of

a. the assumption of normality
b. the correlation between the two sets of measures
c. the standard deviation of the two variables
d. the case of equal sample size

QUESTION 4

Using paired observations (dependent observations) is most advantageous when

a. sample size is unequal
b. standard deviations must be estimated from samples
c. the correlation between the pairs of scores is high
d. the correlation between the pairs of scores is low

QUESTION 5

We wish to test the hypothesis of no difference between the means of the two dependent samples. There are 30 cases in the first sample and 30 cases in the second. The number of degrees of freedom for this test will be

a. 58
b. 28
c. 59
d. 29

QUESTION 6

We plan to use the direct-difference mehtod to test Ho: μ1- μ2 = 0 for a sample of 10 matched pairs. Once the D scores are computed, the procedure is identical to that for testing a hypothesis about

a.

a single mean

b.

the difference between two independent means

c.

the difference between two dependent means

d.

None of the above

QUESTION 7

We plan to use the direct difference method for dependent samples to test Ho: µ1- µ2 = 0. The following are the observations for our three matched pairs:

A          B

7          4

5          4

4          2

SSD =

a. 2
b. 14
c. 6
d. 8

QUESTION 8

We plan to use the direct-difference method for dependent samples to test HO: µ1- µ2 =0. The following are the observations for our three pairs:

A         B

7         4

5         4

4         2

Dbar =  

a. 2
b. 3
c. 1
d. 4

QUESTION 9

We plan to use the direct-difference method for dependent samples to test HO: μ1- μ2 =0. The following are the observations for our three pairs:

A B

7 4

5 4

4 2

ΣD2 =

a.

14

b.

9

c.

12

d.

16

QUESTION 10

The rule for constructing an interval estimate of μD is

Xbar ± tαSD

Dbar ± tαSD

tσ ± DbarSD

Dbar ± tαSxbar

Homework Answers

Answer #1

QUESTION 1 The samples are necessarily considered a dependent when
a.   repeated measures are made on the same subjects

QUESTION 2 Observations are dependent when
c.   either of the above is true

QUESTION 3 The test between two dependent means requires that one must take special account of
d.   the case of equal sample size

QUESTION 4 Using paired observations (dependent observations) is most advantageous when
c.   the correlation between the pairs of scores is high

QUESTION 5
Degree of freedom = number of paired values - 1 = 30 - 1 = 29
d.   29

QUESTION 6
a.   single mean

QUESTION 7
Difference is (7 - 4), (5 - 4), (4 - 2) = 3, 1, 2
Dbar = [(7 - 4) + (5 - 4) + (4 - 2)] / 3 = 2
SSD = (3 - 2)^2 + (1 - 2)^2 + (2 - 2)^2 = 2
a.   2

QUESTION 8
Dbar = [(7 - 4) + (5 - 4) + (4 - 2)] / 3 = 2
a.   2

QUESTION 9
D^2 = (7 - 4)^2 + (5 - 4)^2 + (4 - 2)^2 = 14
a.   14

QUESTION 10 The rule for constructing an interval estimate of μD is
Dbar ± tαSD

Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
For each scenario listed below, determine whether the scenario represents an Independent Samples or Dependent Samples...
For each scenario listed below, determine whether the scenario represents an Independent Samples or Dependent Samples (Matched Pairs) situation by placing the appropriate letter in the box provided. 1. Comparing the daily high temperatures in Los Angeles and San Diego for each day of the summer: a. Matched Pairs b. Independent Samples 2. Comparing the number of times 50 students in California and 50 Students in Texas ate out in restaurants last year: a. Matched Pairs b. Independent Samples 3....
Suppose we have taken independent, random samples of sizes n1 = 7 and n2 = 6...
Suppose we have taken independent, random samples of sizes n1 = 7 and n2 = 6 from two normally distributed populations having means µ1 and µ2, and suppose we obtain x¯1  = 240 , x¯2  =  208 , s1 = 5, s2 = 5. Use critical values to test the null hypothesis H0: µ1 − µ2 < 22 versus the alternative hypothesis Ha: µ1 − µ2 > 22 by setting α equal to .10, .05, .01 and .001. Using the...
Suppose we have taken independent, random samples of sizes n1 = 7 and n2 = 7...
Suppose we have taken independent, random samples of sizes n1 = 7 and n2 = 7 from two normally distributed populations having means µ1 and µ2, and suppose we obtain x¯1  = 240 , x¯2  =  210 , s1 = 5, s2 = 6. Use critical values to test the null hypothesis H0: µ1 − µ2 < 20 versus the alternative hypothesis Ha: µ1 − µ2 > 20 by setting α equal to .10, .05, .01 and .001. Using the...
Suppose we have taken independent, random samples of sizes n1 = 8 and n2 = 8...
Suppose we have taken independent, random samples of sizes n1 = 8 and n2 = 8 from two normally distributed populations having means µ1 and µ2, and suppose we obtain x¯1  = 227, x¯2  =  190 , s1 = 6, s2 = 6. Use critical values to test the null hypothesis H0: µ1 − µ2 < 27 versus the alternative hypothesis Ha: µ1 − µ2 > 27 by setting α equal to .10, .05, .01 and .001. Using the equal...
Suppose we have taken independent, random samples of sizes n1 = 7 and n2 = 8...
Suppose we have taken independent, random samples of sizes n1 = 7 and n2 = 8 from two normally distributed populations having means µ1 and µ2, and suppose we obtain x¯1  = 229x¯1⁢  = 229, x¯2  =  190x¯2⁢  =⁢  190, s1 = 6, s2 = 6. Use critical values to test the null hypothesis H0: µ1 − µ2 < 28 versus the alternative hypothesis Ha: µ1 − µ2 > 28 by setting α equal to .10, .05, .01 and .001....
QUESTION 25 Suppose we expand the study described in Question #24. Instead of looking only at...
QUESTION 25 Suppose we expand the study described in Question #24. Instead of looking only at juniors and seniors, we also take random samples of freshmen and sophomores. Which inferential statistical test would we use to determine whether there is a statistically significant effect of year-in-college on exam scores? independent-samples t test/two-sample t test dependent-samples t test / matched-pairs t test / related-samples t test / paired t test chi-square one-way ANOVA factorial ANOVA
New research has found that a popular barrier birth control method may lead to a significant...
New research has found that a popular barrier birth control method may lead to a significant increase in risk for a number of cardiac events not commonly seen in women in such a young age demographic. Suppose researchers interested in this claim gather a SRS of 2,789 women taking the birth control and 3,498 women taking some other form of birth control and look at the number of blood-clot-related fatalities. Assume the following table represents the summary statistics for their...
Question: Please indicate if the following are independent or paired samples of t-tests: a) Attitudes of...
Question: Please indicate if the following are independent or paired samples of t-tests: a) Attitudes of 8th graders toward art before and after visiting a museum on a field trip b) Differences in political opinions of father and sons c) Differences in rates of attendance at Rutgers football games for students raised in New Jersey and those raised in  Pennsylvania d) Differences between freshman and sophomores in the class on time spent studying e) A comparison between education levels of the...
For each question state whether we have one sample or two samples and if we have...
For each question state whether we have one sample or two samples and if we have two samples identify whether they are independent or matched pairs define the parameter(s) of interest state the null and alternative hypothesis using statistical notations such as µ for one population mean, µ1 and µ2 for two independent population means, µD for the mean of difference within pair. The administrator at your local hospital states that on weekends the average wait time for emergency room...
1. From the following confidence interval for µ1 - µ2: [-0.32, 0.86], the following can be...
1. From the following confidence interval for µ1 - µ2: [-0.32, 0.86], the following can be concluded Select one: a) That there is no significant difference between the means of both populations b)That both stockings are small c)That µ2 is greater than µ1 d)That µ1 is greater than µ2 2. If a confidence interval is constructed at a confidence level of 99% instead of 95% Select one: a)Estimation precision decreases b)The precision of the estimate is not altered c)Estimation accuracy...
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT